AlternateExteriorAnglesConverseIf a = b, b =a; you canflip the sidesof anequationIdentityPropertyof DivisionCoordinatePlaneSlopes ofPerpendicularLinesTheoremIf a=b,thenac=bcWhen two parallellines are cut by atransversal resultingin correspondingangles making themcongruentPart of aline thathas 2endpoints√(x2−x1)^2+(y2−y1)^2A part of a line thatstarts from onepoint and extendsin one direction foran infinite amountof timeAny ray, segment, orline that intersects asegment at itsmidpoint. It divides asegment into twoequal parts at itsmidpoint(x1+x2/2,y1+y2/2)Two or more linesthat go in the samedirections stayingthe same distanceapart. In additionthey never intersectPlaneParallelPostulateDivision ofsomething intotwo equal orcongruent partsby a bisectorAny numberdivided by 1,gives the samequotient as thenumber itself.ReflexivePropertyA mark thatmodels/indicatesan exactposition andlocation in aspaceAlternateInteriorAnglesTheoremIf two lines areperpendicularto the sameline, then theyare parallelIf two lines are cut bya transversal and theconsecutive exteriorangles aresupplementary thenthe two lines areparallelIf x = y,and y = z,then x = zIf the correspondingangles formed by twolines and atransversal arecongruent, then thelines are parallel.AlternateExteriorAnglesConverseIf a = b, b =a; you canflip the sidesof anequationIdentityPropertyof DivisionCoordinatePlaneSlopes ofPerpendicularLinesTheoremIf a=b,thenac=bcWhen two parallellines are cut by atransversal resultingin correspondingangles making themcongruentPart of aline thathas 2endpoints√(x2−x1)^2+(y2−y1)^2A part of a line thatstarts from onepoint and extendsin one direction foran infinite amountof timeAny ray, segment, orline that intersects asegment at itsmidpoint. It divides asegment into twoequal parts at itsmidpoint(x1+x2/2,y1+y2/2)Two or more linesthat go in the samedirections stayingthe same distanceapart. In additionthey never intersectPlaneParallelPostulateDivision ofsomething intotwo equal orcongruent partsby a bisectorAny numberdivided by 1,gives the samequotient as thenumber itself.ReflexivePropertyA mark thatmodels/indicatesan exactposition andlocation in aspaceAlternateInteriorAnglesTheoremIf two lines areperpendicularto the sameline, then theyare parallelIf two lines are cut bya transversal and theconsecutive exteriorangles aresupplementary thenthe two lines areparallelIf x = y,and y = z,then x = zIf the correspondingangles formed by twolines and atransversal arecongruent, then thelines are parallel.

Geometry Bingo - Call List

(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.


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  1. Alternate Exterior Angles Converse
  2. If a = b, b = a; you can flip the sides of an equation
  3. Identity Property of Division
  4. Coordinate Plane
  5. Slopes of Perpendicular Lines Theorem
  6. If a=b, then ac=bc
  7. When two parallel lines are cut by a transversal resulting in corresponding angles making them congruent
  8. Part of a line that has 2 endpoints
  9. √(x2−x1)^2+(y2−y1)^2
  10. A part of a line that starts from one point and extends in one direction for an infinite amount of time
  11. Any ray, segment, or line that intersects a segment at its midpoint. It divides a segment into two equal parts at its midpoint
  12. (x1+x2/2, y1+y2/2)
  13. Two or more lines that go in the same directions staying the same distance apart. In addition they never intersect
  14. Plane
  15. Parallel Postulate
  16. Division of something into two equal or congruent parts by a bisector
  17. Any number divided by 1, gives the same quotient as the number itself.
  18. Reflexive Property
  19. A mark that models/indicates an exact position and location in a space
  20. Alternate Interior Angles Theorem
  21. If two lines are perpendicular to the same line, then they are parallel
  22. If two lines are cut by a transversal and the consecutive exterior angles are supplementary then the two lines are parallel
  23. If x = y, and y = z, then x = z
  24. If the corresponding angles formed by two lines and a transversal are congruent, then the lines are parallel.